Differential Geometry

[1] Rigidity of polyhedral surfaces I

Feng Luo Rutgers University

Differential Geometry Geometric Analysis and Geometric Topology mathscidoc:1705.10005

J. Differential Geometry, 96, (2), 241-302, 2014
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[2] Hamiltonian non-displaceability of Gauss images of isoparametric hypersurfaces

Hiroshi Iriyeh Ibaraki University, Japan Hui Ma Tsinghua University, Beijing Reiko Miyaoka Tohoku University, Japan Yoshihiro Ohnita Osaka City University, Japan

Differential Geometry mathscidoc:1705.10004

Bull. London Math. Soc. , 48, 802-812, 2016
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[3] Classification of nondegeneracy of Toda system with singular sources

Chang-Shou Lin National Taiwan University Juncheng Wei Chinese University of Hong Kong Dong Ye Université de Metz

Analysis of PDEs Differential Geometry mathscidoc:1705.03005

Inventions , 169-207, 2012
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[4] A Discrete Uniformization Theorem for Polyhedral Surfaces II

Xianfeng Gu Stony Brook University Feng Luo Rutgers University Jian Sun Tsinghua University Tianqi Wu Tsinghua University

Differential Geometry Convex and Discrete Geometry mathscidoc:1705.10003

Accepted by Journal of Differential Geometry (JDG), 2016
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[5] A Discrete Uniformization Theorem for Polyhedral Surfaces I

Xianfeng Gu Stony Brook University Feng Luo Rutgers University Jian Sun Tsinghua University Tianqi Wu Tsinghua University

Differential Geometry Convex and Discrete Geometry mathscidoc:1705.10002

Accepted by Journal of Differential Geometry, 2016
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[6] Spectral theory for the Weil–Petersson Laplacian on the Riemann moduli space

Lizhen Ji University of Michigan Rafe Mazzeo Stanford University Werner Müller Universität Bonn Andras Vasy Stanford University

Analysis of PDEs Differential Geometry mathscidoc:1705.03002

Comment. Math. Helv, 89, 867–894, 2014
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[7] Hamiltonian stability of the Gauss images of homogeneous isoparametric hypersurfaces I

Hui Ma Tsinghua University, Beijing Yoshihiro Ohnita Osaka City University, Japan

Differential Geometry mathscidoc:1705.10001

Journal of Differential Geometry, 97, 275-348, 2014
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[8] Gromov-Hausdorff limits of Kahler manifolds with bisectional curvature lower bound II

Gang Liu Northwestern University

Differential Geometry mathscidoc:1704.10002

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[9] A closed formula for the asymptotic expansion of the Bergman kernel

Hao Xu University of Pittsburgh

Differential Geometry mathscidoc:1704.10001

Comm. Math. Phys., 314, 2012
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[10] On locally conformally flat gradient steady Ricci solitons

Huai-Dong Cao Lehigh University Qiang Chen Lehigh University

Differential Geometry mathscidoc:1703.10009

Trans. Amer. Math. Soc. , 364, (5), 2377–2391, 2012
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[11] Linear stability of Perelman's ν-entropy on symmetric spaces of compact type

Huai-Dong Cao Lehigh University Chenxu He UC Riverside

Differential Geometry mathscidoc:1703.10008

J. Reine Angew. Math. , 709, 229–246, 2015
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[12] On second variation of Perelman's Ricci shrinker entropy

Huai-Dong Cao Lehigh University Meng Zhu ECNU, China & UC Riverside

Differential Geometry mathscidoc:1703.10007

Math. Ann., 353, (3), 747–763, 2012
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[13] ON Bach-flat Gradient Shrinking Ricci Solitons

Huai-Dong Cao Lehigh University Qiang Chen Lehigh University

Differential Geometry mathscidoc:1703.10006

Duke Math. J. , 162, (6), 1149–1169, 2013
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[14] Kahler-Ricci Flow on Projective Bundles over Kahler-Einstein Manifolds

Frederick Tsz-Ho Fong HKUST

Differential Geometry mathscidoc:1703.10005

Trans. Amer. Math. Soc., 366, (2), 563-589, 2014.2
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[15] Rotational Symmetry of Conical Kahler-Ricci Solitons

Otis Chodosh Princeton University Frederick Tsz-Ho Fong HKUST

Differential Geometry mathscidoc:1703.10004

Math. Ann., 364, 777-792, 2016
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[16] The Collapsing Rate of the Kahler-Ricci Flow with Regular Infinite Time Singularity

Frederick Tsz-Ho Fong HKUST Zhou Zhang Sydney University

Differential Geometry mathscidoc:1703.10003

J. Reine Angew. Math., 703, 95-113, 2015
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[17] On real bisectional curvature \newline for Hermitian manifolds

杨晓奎 MCM, CAS Fangyang Zheng

Differential Geometry mathscidoc:1703.10002

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[18] Mirror symmetric solutions to the centro-affine Minkowski problem

Guangxian Zhu

Differential Geometry mathscidoc:1703.10001

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[19] The logarithmic Minkowski problem

Károly J. Böröczky Alfréd Rényi Institute of Mathematics Erwin Lutwak New York University Deane Yang New York University Gaoyong Zhang New York University

Analysis of PDEs Differential Geometry Convex and Discrete Geometry mathscidoc:1702.03082

Journal of the American Mathematical Society, 26, (3), 831–852, 2013
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[20] Generalized Cohomologies and Supersymmetry

Li-Sheng Tseng University of California, Irvine Shing-Tung Yau Harvard University

Differential Geometry mathscidoc:1702.10006

Commun. Math. Phys. , 326, 875-885, 2014
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[21] Kahler manifolds of semi-negative holomorphic sectional curvature

Gordon Heier University of Houston Steven S.Y. Lu University Du Quebec A Montreal Bun Wong University of California, Riverside

Differential Geometry mathscidoc:1702.10005

Journal of Differential Geometry, 104, (3), 419-441, 2016.11
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[22] Scalar curvature and uniruledness on projective manifolds

Gordon Heier University of Houston Bun Wong University of California, Riverside

Differential Geometry mathscidoc:1702.10004

Communications in Analysis and Geometry, 20, (4), 751-764, 2012.10
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[23] Geometry of Maurer-Cartan Elements on Complex Manifolds

Zhuo Chen Tsinghua University Mathieu Stienon Penn State University Ping Xu Penn State University

Differential Geometry mathscidoc:1702.10003

Communications in Mathematical Physics, 297, (1), 169-187, 2010
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[24] SYZ mirror symmetry for toric Calabi-Yau manifolds

Kwokwai Chan The Chinese University of Hong Kong Siu-Cheong Lau Boston University Nai-Chung Conan Leung The Chinese University of Hong Kong

Differential Geometry mathscidoc:1702.10002

J. Differential Geom., 90, (2), 177-250, 2012
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[25] Geometric measures in the dual Brunn–Minkowski theory and their associated Minkowski problems

Yong Huang Hunan university Erwin Lutwak New York University Deane Yang New York University Gaoyong Zhang New York University

Analysis of PDEs Differential Geometry Convex and Discrete Geometry mathscidoc:1702.03003

Acta Mathematica, 216, (2), 325–388, 2016.11
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